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The classic Knight's Tour is a puzzle game in which a knight is moved around a chessboard, visiting each square once. The knight can move in an L-shape, either two squares forward and one square to the side, or one square forward and two squares to the side. The goal of the puzzle is to find a sequence of moves that visits each square exactly once and ends with the knight back on its starting square. There are many different solutions to the Knight's Tour problem, and some are more efficient than others. The most efficient solution is known as the "Fermat's spiral" tour, which takes 64 moves. However, this tour is not always possible, as it requires the knight to start on a square that is not attacked by any other pieces. The Knight's Tour is a challenging puzzle that has been studied by mathematicians for centuries. It is a beautiful example of how mathematics can be used to solve real-world problems.
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